List questions from operator-algebras

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Tensor Product of operator algebras

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Traces on a von Neumann algebra

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Finiteness of a $C^{*}$-algebra

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Partial isometry and perturbation of a $C^*$ algebra.

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Cuntz's Original Paper Introducing Cuntz Algebras

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Showing that the split-step method for PDEs can be written in terms of Fourier transforms

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Equivalent definition of orthogonal support projections

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Every type II$_1$ von Neumann algebra has a unique faithful trace

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Construction of type III von Neumann algebras

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Infinite Series of Positive Elements in a $\textrm{C}^*$-algebra

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A state on a C*-algebra is faithful if and only if it is injective?

Published on 19 Nov 2020 - 11:55

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Show that $A \otimes B = A \odot B$ if $A$ is a finite-dimensional $C*$-algebra.

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Educative questions with an Example from Operator theory (non-closable operators)

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204

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A thorough study of type III von Neumann algebras

Published on 30 Mar 2026 - 14:57

List Question

Product of analytic elements for a group of automorphisms in a von Neumann algebra.

Tensor Product of operator algebras

Traces on a von Neumann algebra

Finiteness of a $C^{*}$-algebra

Partial isometry and perturbation of a $C^*$ algebra.

Cuntz's Original Paper Introducing Cuntz Algebras

Showing that the split-step method for PDEs can be written in terms of Fourier transforms

Equivalent definition of orthogonal support projections

Every type II$_1$ von Neumann algebra has a unique faithful trace

Construction of type III von Neumann algebras

Infinite Series of Positive Elements in a $\textrm{C}^*$-algebra

A state on a C*-algebra is faithful if and only if it is injective?

Show that $A \otimes B = A \odot B$ if $A$ is a finite-dimensional $C*$-algebra.

Educative questions with an Example from Operator theory (non-closable operators)

A thorough study of type III von Neumann algebras

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